Harald P. Pfeiffer
Max Planck Society
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Featured researches published by Harald P. Pfeiffer.
Classical and Quantum Gravity | 2016
Tony Chu; H. Fong; P. Kumar; Harald P. Pfeiffer; Michael Boyle; Daniel A. Hemberger; Lawrence E. Kidder; Mark A. Scheel; Bela Szilagyi
We present a new set of 95 numerical relativity simulations of non-precessing binary black holes (BBHs). The simulations sample comprehensively both black-hole spins up to spin magnitude of 0.9, and cover mass ratios 1–3. The simulations cover on average 24 inspiral orbits, plus merger and ringdown, with low initial orbital eccentricities e < 10^(-4). A subset of the simulations extends the coverage of non-spinning BBHs up to mass ratio q = 10. Gravitational waveforms at asymptotic infinity are computed with two independent techniques: extrapolation and Cauchy characteristic extraction. An error analysis based on noise-weighted inner products is performed. We find that numerical truncation error, error due to gravitational wave extraction, and errors due to the Fourier transformation of signals with finite length of the numerical waveforms are of similar magnitude, with gravitational wave extraction errors dominating at noise-weighted mismatches of ~3 x 10^(-4). This set of waveforms will serve to validate and improve aligned-spin waveform models for gravitational wave science.
Physical Review D | 2018
E. A. Huerta; Christopher J. Moore; P. Kumar; Daniel George; Alvin J. K. Chua; Roland Haas; Erik Wessel; D. Johnson; Derek Glennon; Adam Rebei; A. Miguel Holgado; Jonathan R. Gair; Harald P. Pfeiffer
National Science Foundation [OCI-0725070, ACI-1238993]; State of Illinois; NCSA; SPIN (Students Pushing Innovation) Program at NCSA; CITA from NSERC of Canada; Ontario Early Researcher Awards Program; Canada Research Chairs Program; Canadian Institute for Advanced Research; European Unions Horizon research and innovation program under the Marie Sklodowska-Curie Grant [690904]; STFC Consolidator Grant [ST/L000636/1]; NSF [1550514]
Physical Review D | 2017
J. Lange; R. O'Shaughnessy; Michael Boyle; Juan Calderón Bustillo; Manuela Campanelli; Tony Chu; J. A. Clark; Nicholas Demos; H. Fong; James Healy; Daniel A. Hemberger; Ian Hinder; K. Jani; Bhavesh Khamesra; Lawrence E. Kidder; P. Kumar; Pablo Laguna; Carlos O. Lousto; Geoffrey Lovelace; S. Ossokine; Harald P. Pfeiffer; Mark A. Scheel; Deirdre Shoemaker; Bela Szilagyi; Saul A. Teukolsky; Yosef Zlochower
We present and assess a Bayesian method to interpret gravitational wave signals from binary black holes. Our method directly compares gravitational wave data to numerical relativity (NR) simulations. In this study, we present a detailed investigation of the systematic and statistical parameter estimation errors of this method. This procedure bypasses approximations used in semianalytical models for compact binary coalescence. In this work, we use the full posterior parameter distribution for only generic nonprecessing binaries, drawing inferences away from the set of NR simulations used, via interpolation of a single scalar quantity (the marginalized log likelihood, lnL) evaluated by comparing data to nonprecessing binary black hole simulations. We also compare the data to generic simulations, and discuss the effectiveness of this procedure for generic sources. We specifically assess the impact of higher order modes, repeating our interpretation with both l ≤ 2 as well as l ≤ 3 harmonic modes. Using the l ≤ 3 higher modes, we gain more information from the signal and can better constrain the parameters of the gravitational wave signal. We assess and quantify several sources of systematic error that our procedure could introduce, including simulation resolution and duration; most are negligible. We show through examples that our method can recover the parameters for equal mass, zero spin, GW150914-like, and unequal mass, precessing spin sources. Our study of this new parameter estimation method demonstrates that we can quantify and understand the systematic and statistical error. This method allows us to use higher order modes from numerical relativity simulations to better constrain the black hole binary parameters.
Physical Review D | 2018
Ian Hinder; Lawrence E. Kidder; Harald P. Pfeiffer
We present a prescription for computing gravitational waveforms for the inspiral, merger and ringdown of non-spinning eccentric binary black hole systems. The inspiral waveform is computed using the post-Newtonian expansion and the merger waveform is computed by interpolating a small number of quasi-circular NR waveforms. The use of circular merger waveforms is possible because eccentric binaries circularize in the last few cycles before the merger, which we demonstrate up to mass ratio
Physical Review D | 2018
James Healy; J. Lange; R. O’Shaughnessy; Carlos O. Lousto; Manuela Campanelli; A. R. Williamson; Yosef Zlochower; J. Calderón Bustillo; J. A. Clark; C. Evans; D. Ferguson; S. Ghonge; K. Jani; Bhavesh Khamesra; Pablo Laguna; Deirdre Shoemaker; Michael Boyle; A. García; Daniel A. Hemberger; Lawrence E. Kidder; P. Kumar; G. Lovelace; Harald P. Pfeiffer; Mark A. Scheel; Saul A. Teukolsky
q = m_1/m_2 = 3
Physical Review D | 2017
P. Kumar; M. Pürrer; Harald P. Pfeiffer
. The complete model is calibrated to 23 numerical relativity (NR) simulations starting ~20 cycles before the merger with eccentricities
Physical Review D | 2018
Katerina Chatziioannou; Geoffrey Lovelace; Michael P. Boyle; Matthew Giesler; Daniel A. Hemberger; Reza Katebi; Lawrence E. Kidder; Harald P. Pfeiffer; Mark A. Scheel; Bela Szilagyi
e_text{ref} le 0.08
Physical Review D | 2018
Fatemeh Hossein Nouri; Matthew D. Duez; Francois Foucart; M. Brett Deaton; Roland Haas; Milad Haddadi; Lawrence E. Kidder; Christian D. Ott; Harald P. Pfeiffer; Mark A. Scheel; Bela Szilagyi
and mass ratios
Classical and Quantum Gravity | 2018
Adam G. M. Lewis; Harald P. Pfeiffer
q le 3
Physical Review D | 2018
Chaitanya Afle; A. Gupta; B. U. Gadre; P. Kumar; Nick Demos; Geoffrey Lovelace; Han Gil Choi; Hyung Mok Lee; Sanjit Mitra; Michael P. Boyle; Daniel A. Hemberger; Lawrence E. Kidder; Harald P. Pfeiffer; Mark A. Scheel; Bela Szilagyi
, where